scientific article
From MaRDI portal
Publication:3709634
zbMath0585.62062MaRDI QIDQ3709634
S. N. Joshi, Jayanta K. Ghosh, Bimal Kumar Sinha
Publication date: 1982
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
asymptotic expansioncounterexamplesprior distributionBayesian sequential estimationone-parameter family of distributionsnormalized posterior distributionsecond order efficiency of maximum likelihood estimators
Asymptotic properties of parametric estimators (62F12) Asymptotic distribution theory in statistics (62E20) Bayesian inference (62F15)
Related Items
Necessary and sufficient conditions for high-dimensional posterior consistency under \(g\)-priors ⋮ Asymptotic expansions for fixed width confidence interval ⋮ On asymptotic expansion of posterior distribution ⋮ Bayesian analysis of incomplete time and cause of failure data ⋮ On the second order local comparison between perturbed maximum likelihood estimators and Rao's statistic as test statistics ⋮ Moment matching priors ⋮ Conditions for the insensitivity of the Bayesian posterior distribution to the choice of prior distribution ⋮ Rate of convergence of predictive distributions for dependent data ⋮ Asymptotic expansion of the posterior density in high dimensional generalized linear models ⋮ Applications of Laplace’s method in Bayesian analysis and related topics ⋮ On divergence measures leading to Jeffreys and other reference priors ⋮ Weak convergence and the exponential rate of concentration for posterior density functions ⋮ Objective priors: an introduction for frequentists ⋮ Discussion on ``Objective priors: an introduction for frequentists by M. Ghosh ⋮ On the validity of the formal Edgeworth expansion for posterior densities ⋮ Asymptotic expansion of posterior distribution of parameter centered by a \( \sqrt{n} \)-consistent estimate ⋮ Asymptotic expansion of d-risks for hypothesis testing in Bernoulli scheme ⋮ De Finetti priors using Markov chain Monte Carlo computations ⋮ Characterization of priors under which Bayesian and frequentist Bartlett corrections are equivalent in the multiparameter case
